A hockey puck is hit on a frozen lake and starts moving with a velocity of 12.0 m/s. 5.0 seconds later, the velocity of the puck is 6.0 m/s. What is the coefficient of friction between the puck and the ice?
ANY MULTIPLE CHOICE
@riojabro
Can u tell me the retardation of ur puck
we can apply this formula: \[\Large R\Delta t = m\Delta v\;\;\;\;\;\;\;\; (1)\] where \(R\) is the magnitude of the friction force. So, we can write: \[\Large R = \mu mg \;\;\;\;\;\;\;\; (2)\] where \(\mu\) is the friction coefficient. Combining equation \(2\) with equation \(1\), we get: \[\Large \mu mg = \frac{{m\Delta v}}{{\Delta t}}\] therefore: \[\Large \mu = \frac{{\Delta v}}{{g\Delta t}} = \frac{{12 - 6}}{{9.81 \cdot 5}} = ...?\]
Also friction force is opposite to velocity and kinetic energy decreases. µ has no unit.
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